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Mathematical Analysis of Fourier Expansion Using Gauss Partial Sum

机译:使用高斯部分总和的傅立叶扩展的数学分析

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摘要

Fourier series is one of major specific and standard series of periodic functions that can be found in a wide range of theoretical and practical applications. Despite the Fourier series is old but still brand new in their practical applications especially in the field of communications. The present paper is a new version of the mathematical analysis for such a series using the partial Gauss sum. The functions that will be discussed herein are uniformly continuous and periodic. It is important also that by studying extension of the Fourier series sum for periodic functions, this will be helpful for one to be able to extend Gauss partial sum. The theoretical implementation is proved by solving an example and the results seem to be acceptable.
机译:傅立叶系列是一系列定期和标准系列的主要功能之一,可在广泛的理论和实际应用中找到。尽管傅里叶系列陈旧而且仍然是全新的实际应用,特别是在通信领域。本文是使用部分高斯总和的这种系列的数学分析的新版本。这里将讨论的功能均匀连续和周期性。重要的是,通过研究傅里叶系列总和的周期性函数的扩展,这将有助于延长高斯部分和。通过解决一个例子证明了理论实施,结果似乎是可接受的。

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